Is a cutoff of 10% appropriate for the change-in-estimate criterion of confounder identification?
Is a cutoff of 10% appropriate for the change-in-estimate criterion of confounder identification?
Background: When using the change-in-estimate criterion, a cutoff of 10% is commonly used to identify confounders. However, the appropriateness of this cutoff has never been evaluated. This study investigated cutoffs required under different conditions.
Methods: Four simulations were performed to select cutoffs that achieved a significance level of 5% and a power of 80%, using linear regression and logistic regression. A total of 10 000 simulations were run to obtain the percentage differences of the 4 fitted regression coefficients (with and without adjustment).
Results: In linear regression, larger effect size, larger sample size, and lower standard deviation of the error term led to a lower cutoff point at a 5% significance level. In contrast, larger effect size and a lower exposure-confounder correlation led to a lower cutoff point at 80% power. In logistic regression, a lower odds ratio and larger sample size led to a lower cutoff point at a 5% significance level, while a lower odds ratio, larger sample size, and lower exposure-confounder correlation yielded a lower cutoff point at 80% power. Conclusions: Cutoff points for the change-in-estimate criterion varied according to the effect size of the exposure-outcome relationship, sample size, standard deviation of the regression error, and exposure-confounder correlation.
Causality, Confounding factors, Regression, Simulation, Statistical models
161-167
Lee, Paul H.
02620eab-ae7f-4a1c-bad1-8a50e7e48951
5 March 2014
Lee, Paul H.
02620eab-ae7f-4a1c-bad1-8a50e7e48951
Lee, Paul H.
(2014)
Is a cutoff of 10% appropriate for the change-in-estimate criterion of confounder identification?
Journal of Epidemiology, 24 (2), .
(doi:10.2188/jea.JE20130062).
Abstract
Background: When using the change-in-estimate criterion, a cutoff of 10% is commonly used to identify confounders. However, the appropriateness of this cutoff has never been evaluated. This study investigated cutoffs required under different conditions.
Methods: Four simulations were performed to select cutoffs that achieved a significance level of 5% and a power of 80%, using linear regression and logistic regression. A total of 10 000 simulations were run to obtain the percentage differences of the 4 fitted regression coefficients (with and without adjustment).
Results: In linear regression, larger effect size, larger sample size, and lower standard deviation of the error term led to a lower cutoff point at a 5% significance level. In contrast, larger effect size and a lower exposure-confounder correlation led to a lower cutoff point at 80% power. In logistic regression, a lower odds ratio and larger sample size led to a lower cutoff point at a 5% significance level, while a lower odds ratio, larger sample size, and lower exposure-confounder correlation yielded a lower cutoff point at 80% power. Conclusions: Cutoff points for the change-in-estimate criterion varied according to the effect size of the exposure-outcome relationship, sample size, standard deviation of the regression error, and exposure-confounder correlation.
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Published date: 5 March 2014
Keywords:
Causality, Confounding factors, Regression, Simulation, Statistical models
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Local EPrints ID: 475243
URI: http://eprints.soton.ac.uk/id/eprint/475243
ISSN: 0917-5040
PURE UUID: 7133fe4b-6014-4768-a0c4-f3b5bfcbd03a
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Date deposited: 14 Mar 2023 17:48
Last modified: 17 Mar 2024 04:16
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Author:
Paul H. Lee
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